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1. Verfasser: Fantoni, Riccardo
Format: Preprint
Veröffentlicht: 2020
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Online-Zugang:https://arxiv.org/abs/2011.09862
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author Fantoni, Riccardo
author_facet Fantoni, Riccardo
contents We prove through Monte Carlo analysis that the covariant euclidean scalar field theory, $φ^r_n$, where $r$ denotes the power of the interaction term and $n = s + 1$ where $s$ is the spatial dimension and $1$ adds imaginary time, such that $r = 12, n = 3$ can be acceptably quantized using scaled affine quantization and the resulting theory is nontrivial, unlike what happens using canonical quantization when the system is plagued by asymptotic freedom.
format Preprint
id arxiv_https___arxiv_org_abs_2011_09862
institution arXiv
publishDate 2020
record_format arxiv
spellingShingle Scaled Affine Quantization of $φ^{12}_3$ is Nontrivial
Fantoni, Riccardo
High Energy Physics - Lattice
High Energy Physics - Theory
Computational Physics
We prove through Monte Carlo analysis that the covariant euclidean scalar field theory, $φ^r_n$, where $r$ denotes the power of the interaction term and $n = s + 1$ where $s$ is the spatial dimension and $1$ adds imaginary time, such that $r = 12, n = 3$ can be acceptably quantized using scaled affine quantization and the resulting theory is nontrivial, unlike what happens using canonical quantization when the system is plagued by asymptotic freedom.
title Scaled Affine Quantization of $φ^{12}_3$ is Nontrivial
topic High Energy Physics - Lattice
High Energy Physics - Theory
Computational Physics
url https://arxiv.org/abs/2011.09862